Question

Arrange the functions in ascending order, starting with the function that eventually has the least value and ending with the function that eventually has the greatest value.

Answer 1

Answer:

Following are the responses to the given question:

Step-by-step explanation:

When x is squared, it's going to be bigger by the conclusion because the larger the faster. $x^2 + 4$consistently exceeds $4 x^2$, regardless of the price of X.

5x+3 is always 3 more so than 5x.

In particular, this can be classified according to its pathways $(5x$

 $5x\\\\5x + 3\\\\7x\\\\8x + 3\\\\x^2\\\\x^2 + 4$

So can alternatively just say "eventually," which means because when x really is big, you need to find one another's values. Then just select x=100, then plug it into every single other. To confirm this order:

$5(100) = 500\\\\5(100) + 3 = 503\\\\7(100) = 700\\\\8(100) + 3 = 803\\\\(100)^2 = 10,000\\\\(100)^2 + 4 = 10,004$

So, the ascending order must be the right order!